In this paper, we study the canonical polyadic decomposition of the tensor in terms of factor matrices \({\bf A},{\bf B},{\bf C}\) ,
where the rank of the decomposition \(R\)  is equal to the number of columns in \({\bf A},{\bf B},{\bf C}\) . The matrices have the sizes
\(PQ\times R\) , \(QS\times R\) , and \(PS\times R\) , respectively.
Symbolically, we adopt the notation of [1]}
\({\cal T}_{PQS}=[[{\bf A},{\bf B},{\bf C}]]~.\) 
